Computer algebra 2006: latest advances in symbolic by Ilias Kotsireas, Eugene Zima

By Ilias Kotsireas, Eugene Zima

Written by way of world-renowned specialists, the publication is a set of instructional shows and examine papers catering to the newest advances in symbolic summation, factorization, symbolic-numeric linear algebra and linear useful equations. The papers have been awarded at a workshop celebrating the sixtieth birthday of Sergei Abramov (Russia), whose hugely influential contributions to symbolic tools are followed in lots of best desktop algebra platforms.

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Extra info for Computer algebra 2006: latest advances in symbolic algorithms: proceedings of the Waterloo Workshop in Computer Algebra 2006, Ontario, Canada, 10-12 April 2006

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The cook decides to serve bologna subs instead of salami subs in the future. For Exercises 17–21, use the box plot below. Tell whether each statement is true. Explain. Social Studies Test Scores 0 20 40 60 80 100 17. The class median is less than 80. 18. Half the class scored between 60 and 80. 19. At least one student earned a score of 100. 20. The class mean is probably less than the median. 21. If there are 30 students in the class, at least 10 scored above 80. qxd 6/8/06 8:50 AM Page 60 Extensions 22.

Where and when would you set up radar checkpoints? qxd 6/8/06 8:49 AM Page 57 11. Sometimes graphs can be misleading. The graphs below all display the same data about the percent of newspapers recycled from 1993 to 2004. a. Which graph do you think gives the clearest picture of the data pattern? Why? For: Help with Exercise 11 Web Code: ape-8311 b. Why are the other graphs misleading? qxd 6/8/06 8:49 AM Page 58 For Exercises 12–16, use these and other questions to analyze each survey. • • • • • What is the goal of the survey?

Use the plot for Exercises 22–24. Minutes Spent on Homework Grade 6 000000 555555 500 555 550 00 Key: 5 3 0 means 35 minutes for Grade 6 0 and 30 minutes for 5 Grade 8 Grade 8 0 1 2 3 4 5 6 7 8 0 055 0005555 0000555 000555 05 055 5 0 22. Find the median homework time for each grade. 23. a. For each grade, describe the variability in the distribution of homework times. b. Use statistics to explain how the times for sixth-graders compare to the times for eighth-graders. 24. Could these data be used to describe what is typical of all school nights in each of the two grades?

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